pair-st-lines

Related Questions

• The area of the triangle formed by the lines ${{x}^{2}}-4{{y}^{2}}=0$and $x=a$, is

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• If one of the line represented by the equation $a{{x}^{2}}+2hxy+b{{y}^{2}}=0$ is coincident with one of the line represented by ${a}'{{x}^{2}}+2{h}'xy+{b}'{{y}^{2}}=0$, then

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• The lines represented by the equation $a{{x}^{2}}(b-c)-xy(ab-bc)+c{{y}^{2}}(a-b)=0$ are

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• If $a{{x}^{2}}-{{y}^{2}}+4x-y=0$represents a pair of lines then $a=$

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• The lines joining the points of intersection of curve $5{{x}^{2}}+12xy-8{{y}^{2}}+8x-4y+12=0$ and the line $x-y=2$ to the origin , makes the angles with the axes

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